We define the relation le on the set of boolean functions
How many Boolean functions of degree n are self-dual? We define the relation ≤ on the set of Boolean functions of degree n so that F ≤ G, where F and G are Boolean functions if and only if G(x1, x2,...,xn) = 1 whenever F (x1, x2,...,xn) = 1.
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how many boolean functions of degree n are self-dual we define the relation le on the set of boolean functions of
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a what is the dual of a boolean expressionb what is the duality principle how can it be used to find new identities
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